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Graph rewriting

In computer science, graph transformation, or graph rewriting, concerns the technique of creating a new graph out of an original graph algorithmically. It has numerous applications, ranging from software engineering (software construction and also software verification) to layout algorithms and picture generation.

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Overview

Graph rewriting approaches

Classes of graph grammar and graph rewriting system

Implementations and applications

Advanced semantic analysis

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Map overview Semantic statistics

Graph rewriting

Nodes59
Edges58
Triples71
Avg. degree1.97
Density0.033898
Components1

How this topic connects Entity context

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Graph rewriting

Top relations

has application · 48
Graph rewriting → AGG, AI, Artificial Intelligence/Natural Language ProcessingOpenCog, Biology, Clean, Computations, Computer, EMF, EMF-compliant, EMorF, English-language, Fujaba, GMTE Archived, GP, Graph, Graph Matching, Graphs, GReAT, Gremlin, GrGen
related to Algebraic approach · 7
Graph rewriting → Another, DPO, From, Other, Practical, SPO, The
related to Classes of graph grammar and graph rewriting system · 5
Graph rewriting → Attributed, Graph, Hypergraph, Some, The
related to Term graph rewriting · 3
Graph rewriting → Another, Symbolic, Term
related to Determinate graph rewriting · 2
Graph rewriting → In, Yet
see also · 1
Graph rewriting → Graph

Important terminology Word statistics

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Important terminology

graph rewriting transformation graphs language rules approach system grammars rewrite grammar used based rule also programming term systems displaystyle state

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
concurrency modelsinstance ofTerm graphs are also used as abstract machines capable of modelling chemical and biological computations as well as graphical calculi0.80text
groupsinstance ofwhich are capable of representing and performing computation with abstract algebraic structures0.80text
fieldsinstance ofwhich are capable of representing and performing computation with abstract algebraic structures0.80text
rings.The TERMGRAPH conference focuses entirely on research into term graph rewritinginstance ofwhich are capable of representing and performing computation with abstract algebraic structures0.80text
its applicationsinstance ofwhich are capable of representing and performing computation with abstract algebraic structures0.80text
Graph rewritinghas applicationGraphs0.60section
Graph rewritinghas applicationNodes0.60section
Graph rewritinghas applicationComputations0.60section
Graph rewritinghas applicationThey0.60section
Graph rewritinghas applicationTools0.60section
Graph rewritinghas applicationAGG0.60section
Graph rewritinghas applicationJava0.60section

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